statistics calculations

158
Normal Distribution Curve Inputs Mean  100 St Dev  10 Output        1 6        1        1        1         6         2        1         2         6         3        1         3         6        4        1                6        5        1        5         6         6        1         6         6        7        1        7         6         8        1         8         6         9        1         9         6        1         0        1        1         0         6        1        1        1        1        1         6        1         2        1        1         2         6        1         3        1 0 0.005 0.01 0.015 0.02 0.025 0.03 0.035 0.04 0.045 0.05 Normal Distribution Cu How to use the Normal Curve w Enter values for mean a nd standard Observe the corresondin! normal d "ote# $he ran!es disla%ed for both

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Normal Distribution Curve

Inputs

Mean   100

St Dev   10

Output

       1 6       1       1

       1        6

        2       1

        2        6

        3       1

        3        6

       4       1

       4        6

       5       1

       5        6

        6       1

        6        6

       7       1

       7        6

        8       1

        8        6

        9       1

        9        6

       1        0       1

       1        0        6

       1       1       1

       1       1        6

       1        2       1

       1        2        6

       1        3       10

0.005

0.01

0.015

0.02

0.025

0.03

0.0350.04

0.045

0.05

Normal Distribution Cu

How to use the Normal Curve w

Enter values for mean and standard

Observe the corresondin! normal d

"ote# $he ran!es disla%ed for both

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       1        3        6

       1       4       1

       1       4        6

       1       5       1

       1       5        6

       1        6       1

       1        6        6

       1       7       1

       1       7        6

       1        8       1

       1        8        6

       1        9       1

       1        9        6

        2        0       1

ve

  rksheet

 deviation.

  istribution curve.

a&es are '&ed.

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x-values y-values

0 7.69E(024

1 2.08E(023

2 5.57E(023

3 1.48E(022

4 3.88E(022

5 1.01E(021

6 2.59E(021

7 6.60E(021

8 1.67E(020

9 4.16E(020

10 1.03E(019

11 2.52E(019

12 6.10E(019

13 1.46E(018

14 3.47E(018

15 8.17E(018

16 1.90E(017

17 4.38E(017

18 1.00E(016

19 2.26E(016

20 5.05E(016

21 1.12E(015

22 2.45E(015

23 5.32E(015

24 1.14E(014

25 2.43E(014

26 5.13E(014

27 1.07E(013

28 2.21E(013

29 4.51E(01330 9.13E(013

31 1.83E(012

32 3.63E(012

33 7.13E(012

34 1.39E(011

35 2.67E(011

36 5.09E(011

37 9.60E(011

38 1.79E(010

39 3.32E(01040 6.08E(010

41 1 10E(009

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42 1.98E(009

43 3.51E(009

44 6.18E(009

45 1.08E(008

46 1.86E(008

47 3.17E(008

48 5.36E(00849 8.97E(008

50 1.49E(007

51 2.44E(007

52 3.96E(007

53 6.37E(007

54 1.01E(006

55 1.60E(006

56 2.49E(006

57 3.85E(006

58 5.89E(006

59 8.93E(006

60 1.34E(005

61 1.99E(005

62 2.92E(005

63 4.25E(005

64 6.12E(005

65 8.73E(005

66 0.000123

67 0.000172

68 0.000238

69 0.000327

70 0.000443

71 0.000595

72 0.000792

73 0.001042

74 0.001358

75 0.001753

76 0.002239

77 0.002833

78 0.003547

79 0.004398

80 0.005399

81 0.006562

82 0.007895

83 0.009405

84 0.011092

85 0.012952

86 0.014973

87 0.017137

88 0.019419

89 0.021785

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90 0.024197

91 0.026609

92 0.028969

93 0.031225

94 0.033322

95 0.035207

96 0.03682797 0.038139

98 0.039104

99 0.039695

100 0.039894

101 0.039695

102 0.039104

103 0.038139

104 0.036827

105 0.035207

106 0.033322

107 0.031225

108 0.028969

109 0.026609

110 0.024197

111 0.021785

112 0.019419

113 0.017137

114 0.014973

115 0.012952

116 0.011092

117 0.009405

118 0.007895

119 0.006562

120 0.005399

121 0.004398

122 0.003547

123 0.002833

124 0.002239

125 0.001753

126 0.001358

127 0.001042

128 0.000792

129 0.000595

130 0.000443

131 0.000327

132 0.000238

133 0.000172

134 0.000123

135 8.73E(005

136 6.12E(005

137 4.25E(005

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138 2.92E(005

139 1.99E(005

140 1.34E(005

141 8.93E(006

142 5.89E(006

143 3.85E(006

144 2.49E(006145 1.60E(006

146 1.01E(006

147 6.37E(007

148 3.96E(007

149 2.44E(007

150 1.49E(007

151 8.97E(008

152 5.36E(008

153 3.17E(008

154 1.86E(008

155 1.08E(008

156 6.18E(009

157 3.51E(009

158 1.98E(009

159 1.10E(009

160 6.08E(010

161 3.32E(010

162 1.79E(010

163 9.60E(011

164 5.09E(011

165 2.67E(011

166 1.39E(011

167 7.13E(012

168 3.63E(012

169 1.83E(012

170 9.13E(013

171 4.51E(013

172 2.21E(013

173 1.07E(013

174 5.13E(014

175 2.43E(014

176 1.14E(014

177 5.32E(015

178 2.45E(015

179 1.12E(015

180 5.05E(016

181 2.26E(016

182 1.00E(016

183 4.38E(017

184 1.90E(017

185 8.17E(018

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186 3.47E(018

187 1.46E(018

188 6.10E(019

189 2.52E(019

190 1.03E(019

191 4.16E(020

192 1.67E(020193 6.60E(021

194 2.59E(021

195 1.01E(021

196 3.88E(022

197 1.48E(022

198 5.57E(023

199 2.08E(023

200 7.69E(024

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Interval Estimate Calculation ester

!opulation Input Sample

780 "

888 Con#$ence level %

32 0.9 &607 '

173 (

810 Outputs )

866 *

992 !opulation Mean +

865 513.04 ,

591 "

804 .raction o/ con/0 intervals ""

822 containin1 pop0 mean "%

153 0.94 "&713 "'

866 "(

812 ")

173 "*

315 "+

1000 ",

331 %

606 %"

751 %%

482 %&815 %'

632 %(

341 %)

276 %*

304 %+

239 %,

213 &

21 &"

249 &%

429 &&322 &'

541 &(

209 &)

125 &*

695 &+

170 &,

616 '

234 '"

How to use Interval Estimate Calculationester

)nut a con'dence level. *or e&amle# .9+ .95+or .99.

Each time the ,or-sheet is recalculated b%chan!in! a cell or hittin! *9/+ 100 random

samles+ each of sie 30+ are ta-en from theoulation in column and disla%ed in columns to ". *or each samle+ the samle mean iscomuted in column + a con'dence interval+based on the inutted con'dence level+ iscomuted in columns and ). )n column + foreach con'dence interval+ it is determined if theinterval contains the oulation mean ,hich iscomuted in cell 13/. $he fraction of the 100samles ,ith a %es in column is comuted incell 17. $his fraction should be close to thecon'dence level thus illustratin! that the

con'dence interval aroach ,or-s.

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708 '%

359 '&

957 ''

480 '(

832 ')

178 '*

421 '+914 ',

697 (

506 ("

354 (%

406 (&

253 ('

255 ((

767 ()

301 (*

120 (+273 (,

633 )

462 )"

447 )%

94 )&

184 )'

119 )(

35 ))

865 )*

245 )+

568 ),

807 *

990 *"

274 *%

976 *&

17 *'

151 *(

50 *)

80 **

272 *+

710 *,

550 +

994 +"

708 +%

808 +&

861 +'

221 +(

166 +)

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524 +,

857 ,

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762

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131

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421

103

845

978

344

869

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!op Mean Con#$ence Intervals Sample Samples

in Interval2 3ower 3imit 4pper 3imit Means " % &

%es 418.64 591.49 505.07 610 177 442

%es 432.73 624.21 528.47 550 259 424

%es 404.12 602.68 503.40 886 94 991

%es 421.50 602.90 512.20 815 617 38

%es 446.02 604.38 525.20 665 357 788

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no 523.15 691.12 607.13 854 847 813

no 547.54 726.72 637.13 506 705 874

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%es 357.77 557.56 457.67 30 99 871%es 468.08 651.86 559.97 9 38 64

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%es 457.45 652.35 554.90 143 967 366

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%es 499.30 653.50 576.40 671 966 888

%es 420.98 607.15 514.07 64 851 873

%es 380.22 550.32 465.27 617 517 941

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%es 395.44 577.22 486.33 961 775 617

%es 355.01 520.26 437.63 406 421 244

%es 496.49 640.51 568.50 528 923 660

%es 369.50 561.17 465.33 194 473 137

%es 407.84 574.89 491.37 137 599 293

no 319.60 501.94 410.77 672 684 140%es 487.24 667.56 577.40 458 952 364

%es 410.13 579.60 494.87 292 63 791

%es 431.11 594.02 512.57 139 766 94

%es 429.19 588.01 508.60 873 382 616

%es 426.42 626.18 526.30 182 162 212

%es 382.16 578.51 480.33 136 973 369

%es 488.08 651.99 570.03 274 607 112

%es 417.10 591.97 504.53 616 708 716

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%es 456.38 644.62 550.50 13 359 418

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%es 453.25 640.48 546.87 119 633 246%es 456.77 619.36 538.07 645 351 442

%es 400.49 587.24 493.87 492 429 823

%es 344.39 525.01 434.70 341 384 251

%es 365.35 545.25 455.30 530 280 473

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%es 415.42 578.85 497.13 463 650 679

%es 410.62 604.72 507.67 852 51 748

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%es 465.14 668.73 566.93 886 115 481

%es 439.86 625.34 532.60 888 255 348%es 417.05 594.15 505.60 53 671 280

no 521.37 688.36 604.87 617 767 645

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%es 424.61 590.39 507.50 631 812 694

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%es 490.88 666.98 578.93 936 887 961

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no 290.88 472.85 381.87 22 652 998

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%es 349.34 540.46 444.90 136 822 132

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%es 429.09 615.71 522.40 639 14 773

%es 472.23 650.77 561.50 367 418 867

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%es 358.99 547.34 453.17 37 424 151

%es 429.01 638.06 533.53 812 667 781

%es 368.99 576.34 472.67 4 781 980

%es 364.38 553.82 459.10 594 213 812

%es 385.27 577.33 481.30 487 414 943

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%es 406.32 601.81 504.07 212 51 331

%es 426.07 625.73 525.90 421 760 151

%es 423.08 613.78 518.43 434 440 707

%es 365.65 535.41 450.53 112 547 600

%es 353.91 537.69 445.80 890 706 624

%es 416.11 580.09 498.10 688 196 263

%es 410.81 595.72 503.27 48 338 74%es 477.59 657.01 567.30 744 367 214

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%es 402.34 590.53 496.43 131 358 768

%es 461.89 645.31 553.60 848 928 265

no 320.12 491.54 405.83 345 226 355

%es 500.93 689.34 595.13 349 94 160

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974 862 151 370 812 409 541 352

13 280 887 213 279 149 660 610

182 815 608 651 839 167 706 478

974 819 91 373 62 405 151 86

417 136 913 982 1 351 131 38

852 38 35 771 229 402 930 708

32 80 151 579 182 533 791 550

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114 824 848 734 4 338 9 684

91 94 313 108 591 317 961 989

657 442 84 429 87 442 568 903

972 211 719 461 704 756 526 458

22 463 272 214 308 309 526 103

684 149 359 419 662 79 869 541

549 897 808 331 516 591 358 665483 961 847 626 750 122 357 516

857 850 209 396 341 26 340 108

552 312 531 424 197 458 457 345

47 450 262 983 823 436 86 772

666 741 151 906 866 719 517 382

876 405 47 913 133 79 371 708

734 761 506 949 39 638 685 533

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%+ %, &

800 488 841

253 120 965

978 866 706

886 363 850

800 516 473

632 451 515

857 932 775

812 664 537

461 994 343

418 556 867

504 80 260

871 357 200

373 851 807322 372 524

808 292 1000

677 308 315

608 150 966

902 38 806

430 113 632

794 972 898

664 27 719

914 384 273

449 845 492656 632 818

948 854 728

97 113 352

898 100 355

966 796 278

354 657 424

724 372 798

961 973 574

251 39 969

258 823 74341 575 340

593 616 581

684 436 495

541 111 602

980 873 782

848 419 140

707 851 864

591 312 704

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832 170 786

748 29 891

780 847 568

973 636 879

63 617 424

114 886 481

541 349 37636 739 414

975 744 485

685 594 439

564 189 221

415 746 204

845 823 822

819 211 636

268 263 739

908 979 195

70 340 605443 778 24

832 243 832

151 829 808

869 550 574

373 186 65

979 622 422

819 879 522

35 151 575

76 220 882

440 343 833

519 857 349

29 274 87

374 818 839

903 579 249

982 364 788

250 105 119

439 13 56

315 869 665

426 832 526

858 798 382

861 17 699

825 750 719

704 1000 105

504 887 813

837 830 979

854 243 442

406 280 886

943 12 788

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707 556 272

634 624 865

418 902 74

220 516 254

813 726 854

283 589 549

255 897 898723 6 504

304 691 707

537 636 473

334 69 272

228 495 87

70 593 272

806 418 293

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